activity
20172020
most citedRepresentation theory of from vertex tensor categories and Jacobi forms

5 citations · 6 across the 5 of their papers we have counts for

collaborators

11 papers

math.RT2020

On -series for principal characters of standard -modules

Shashank Kanade, Matthew C. Russell

We present sum-sides for principal characters of all standard (i.e., integrable and highest-weight) irreducible modules for the affine Lie algebra . We use modifications…

math.QA2020

at level

Shashank Kanade

Let be the simple vertex operator algebra based on the affine Lie algebra at boundary admissible lev…

math.QA2019

Braided Tensor Categories related to Vertex Algebras

Jean Auger, Thomas Creutzig, Shashank Kanade +1

The -algebras are a family of vertex operator algebras parameterized by . They are important examples of logarithmic CFTs and appear as chir…

math.NT2019

Searching for modular companions

Shashank Kanade

In this note, we report on the results of a computer search performed to find possible modular companions to certain -series identities and conjectures. For the search, we use c…

math.CO20191 cited

A variant of and some new identities of Rogers-Ramanujan-MacMahon type

Shashank Kanade, Debajyoti Nandi, Matthew C. Russell

We report on findings of a variant of - a Maple program that was used by two of the authors to conjecture several new identities of Rogers-Ramanujan kin…

math-ph2018

NGK and HLZ: fusion for physicists and mathematicians

Shashank Kanade, David Ridout

In this expository note, we compare the fusion product of conformal field theory, as defined by Gaberdiel and used in the Nahm-Gaberdiel-Kausch (NGK) algorithm, with the -ten…